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#161 | |
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TWO THOUZAND COMBO
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You clearly don't understand the concept of infinity at all.
Infinity is not a value, or a number. You cannot comprehend what an infinite number of groups of 0 apples is, and you can't say "at any number of groups, there are still zero apples" because as soon as you begin to consider any number of groups, you aren't considering infinity anymore. Also, you're obviously lying about having aced calculus, or you'd know that lim k - > inf ([an integer]/k) is zero, and that's really another way of saying "[an integer]/infinity."
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#162 | |
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FFR Player
Join Date: Feb 2006
Posts: 76
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#163 |
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Resident Penguin
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eagleboy, you are simply incorrect. Learn math if you must, but inf * 0 is not 0... it is undefined.
edit: ninja'd etc |
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#164 | |
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FFR Player
Join Date: Feb 2006
Posts: 76
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But no, seriously, let's end it. I accept that I'm wrong. Last edited by eagleboy; 12-6-2006 at 10:49 AM.. Reason: I was too rude... |
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#165 | |
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TWO THOUZAND COMBO
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Glad to be of service.
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#166 |
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FFR Player
Join Date: Nov 2006
Age: 34
Posts: 147
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The concepts of infinity and nothingness have fascinated humans since prehistoric times. Any argument made over these two concepts is an unholy battle.
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#167 | |
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FFR Hall of Fame
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The problem is, is that sizes of infinities are hard to measure. and thus, we use the term cardinality, not size, of a set. Like I said in my previous post, most things either have the size of the Natural Numbers or the size of the Reals. And, like I said, both the pebbles and the sticks can be mapped onto the natural numbers in a 1 to 1 form so both have the same cardinality. However, yes, we do intuitively know that the ratio will consistently be 3:1
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#168 |
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FFR Player
Join Date: Dec 2005
Location: ****dog
Age: 37
Posts: 951
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Stepmania project: [lim x->+inf] 1/x % done
i see what you did there ps what do i win
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#169 | |
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FFR Player
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I like my 9(1/9) argument. =(
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Last edited by Tokzic: Today at 11:59 PM. Reason: wait what |
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#170 |
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tool
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But it's wrong.
9 x (.111111....) is not the same as saying 9 x (1/9). .111.... is an approximation of 1/9, and so 9 x (.111... ) is an approximation of 9 x 1/9. .999... is certainly a good approximation of 1, but what you used was a flawed proof.
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#171 |
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Fractals!
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I've taken calculus, and those sorts of limits pop up occasionally. It's an example of what we call an indeterminate limit because there's no way to tell where the limit is going to end up. So what we do is we try to manipulate the expression so the limit is in either the form 0/0 or infinity/infinity, and we then use a little trick called L'Hopital's Rule (sometimes more than once) to get the value of the limit. I would pull out some examples, but I'm too lazy.
Sorry if anything I said has already been said. |
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#172 | |
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Private College
Join Date: Feb 2006
Location: Lol badger
Posts: 536
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Edit: I see you cornandbeans. Nice music.
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<img src="Bent Lines" /> |
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#173 |
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is against custom titles
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Pretty much all of that has been said, along with the fact that limiting your scope of infinity to just calculus is of little use to the argument. Read the thread before you post.
--Guido http://andy.mikee385.com |
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#174 |
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Banned
Join Date: Dec 2006
Posts: 13
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#175 | |
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TWO THOUZAND COMBO
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read the thread, it explains why this is wrong
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#176 |
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Super Scooter Happy
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He actually explains himself why it's wrong in his next sentence.
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I watched clouds awobbly from the floor o' that kayak. Souls cross ages like clouds cross skies, an' tho' a cloud's shape nor hue nor size don't stay the same, it's still a cloud an' so is a soul. Who can say where the cloud's blowed from or who the soul'll be 'morrow? Only Sonmi the east an' the west an' the compass an' the atlas, yay, only the atlas o' clouds. |
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#177 |
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FFR Player
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Heh.
For one infinity is not a number it is an expression, and secondly you can not divide anything by 0, because division is when you split something- you can't split something into no pieces. And whenever you times something by 0 you always end up with 0, because if you nothing times something, then you can't get anything out of it. |
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#178 | |
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FFR Player
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You can take the limit as k -> 0+ of 1/k which== infinity. You cant take the limit as k -> 0 of 1/k, because the limits from the right and left do not equal each other, so the limit DNE. Your reasoning is flawed, as you cannot split something into 1/2 a piece. (Conservation of mass) Yet, 1/(1/2) = 2. |
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#179 | |
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FFR Player
Join Date: Dec 2005
Posts: 60
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#180 |
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FFR Player
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With objects no, but with numbers yes you can split something into 0.5, it will give you double.
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